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arXiv: 1905.11748
We introduce a complete many-valued semantics for two normal lattice-based modal logics. This semantics is based on reflexive many-valued graphs. We discuss an interpretation and possible applications of this logical framework in the context of the formal analysis of the interaction between (competing) scientific theories.
To appear in the proceedings of EUSFLAT 2019. Pre-final version with expanded proofs
03B45, 03B50, FOS: Mathematics, Graph-based semantics, Competing theories, Mathematics - Logic, Logic (math.LO), 004, Non distributive modal logic
03B45, 03B50, FOS: Mathematics, Graph-based semantics, Competing theories, Mathematics - Logic, Logic (math.LO), 004, Non distributive modal logic
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